配套习题- 用最值研究恒成立问题 -【青果学院】

1/3单选题

难度：

1.设

. 若

对一切

恒成立,则

的取值范围是（）

A
B
C
D	[

正确答案：QQ==

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

2/3单选题

难度：

2.已知函数

时，不等式

恒成立，则

的取值范围是（）

A
B
C
D

正确答案：QQ==

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

3/3单选题

难度：

3.已知函数

，

，其中

。
若对任意的

，

（

为自然对数的底数）都有

成立，则实数

的取值范围是（）

A	[
B
C
D

正确答案：QQ==

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